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The polynomial p (x)= (x-1) (x-3)² is a 3rd degree polynomial, but it has only 2 distinct zeros. This is because the zero x=3, which is related to the factor (x-3)², repeats twice. This is called …

The question asks about the multiplicity of the root, not whether the root itself is odd or even. At a root of odd multiplicity, the graph will cross through the X-axis.

Algebra 2 12 units · 113 skills Unit 1 Polynomial arithmetic Unit 2 Complex numbers Unit 3 Polynomial factorization

Given the graph of a polynomial and looking at its x-intercepts, we can determine the factors the polynomial must have. Additionally, we can determine whether those factors are raised to an …

Monomial functions are polynomials of the form y = a x n , where a is a real number and n is a nonnegative integer. Let's algebraically examine the end behavior of several monomials and …

The polynomial p (x)= (x-1) (x-3)² is a 3rd degree polynomial, but it has only 2 distinct zeros. This is because the zero x=3, which is related to the factor (x-3)², repeats twice. This is called …

Given that we are dealing with a 2nd-degree polynomial the two zeros will have multiplicity 1, so the factors (𝑥 − 𝑥₁) and (𝑥 − 𝑥₂) won't have any exponents. However, there could be some …

The polynomial p (x)= (x-1) (x-3)² is a 3rd degree polynomial, but it has only 2 distinct zeros. This is because the zero x=3, which is related to the factor (x-3)², repeats twice. This is called …

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